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Quantum Mechanics Fundamentals
COURSE

Quantum Mechanics Fundamentals

INR 59
0.0 Rating
📂 Nasscom FutureSkills Prime

Description

Core principles of quantum mechanics essential for understanding quantum computing concepts and operations.

Learning Objectives

To understand the fundamental principles of quantum mechanics that underpin quantum computing, including quantum states, wave functions, superposition principle, quantum entanglement, measurement theory, and quantum dynamics. Learners will master the mathematical formalism of quantum mechanics, understand the probabilistic nature of quantum measurements, and develop intuition for quantum phenomena that enable quantum computational advantages.

Topics (6)

1
Superposition Principle and Quantum Parallelism

Detailed exploration of quantum superposition including linear combinations of quantum states, coherent superposition, interference effects, and the computational implications of quantum parallelism in quantum algorithms.

2
Quantum Entanglement and Non-Locality

Comprehensive study of quantum entanglement including maximally entangled states, Bell states, CHSH inequalities, quantum non-locality, and applications of entanglement in quantum communication and quantum computing.

3
Quantum Measurement Theory

Detailed study of quantum measurement including projection-valued measures, positive operator-valued measures (POVM), measurement statistics, quantum state collapse, and the measurement problem in quantum mechanics.

4
Quantum Dynamics and Time Evolution

Comprehensive coverage of quantum dynamics including time-dependent and time-independent Schrödinger equations, unitary evolution, Hamiltonian operators, and quantum system evolution in both closed and open systems.

5
Quantum Decoherence and Environmental Effects

Study of quantum decoherence mechanisms including environmental coupling, decoherence channels, relaxation processes, dephasing, and strategies for mitigating decoherence in quantum computing systems.

6
Quantum States and Wave Functions

Comprehensive study of quantum state representations including Dirac notation, state vectors in Hilbert space, wave function formalism, probability amplitudes, and the mathematical structure of quantum mechanical states.